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O que (quem) é counting input - definição
Counting quantifier; Counting quantifiers
Input (computer science)
IN COMPUTING, INPUT OF A PROGRAM OR PROCESS, I.E. A COMMAND OR SIGNAL FROM OUTER SOURCES
Data input
In computer science, the general meaning of input is to provide or give something to the computer, in other words, when a computer or device is receiving a command or signal from outer sources, the event is referred to as input to the device.
Carbohydrate counting
Carbohydrate counting or “carb” counting is a meal planning tool used in diabetes management to help optimize blood sugar control. It can be used with or without the use of insulin therapy.
Input–output model
QUANTITATIVE ECONOMIC MODEL THAT REPRESENTS THE INTERDEPENDENCIES BETWEEN DIFFERENT SECTORS OF A NATIONAL ECONOMY OR DIFFERENT REGIONAL ECONOMIES
Input-output economics; Input-output analysis; Input/output analysis; Input/output model; Input/Output model; Input/Output analysis; Input-Output analysis; Input-Output model; Input output analysis; Input-output model; Input-output planning; Leontief analysis
In economics, an input–output model is a quantitative economic model that represents the interdependencies between different sectors of a national economy or different regional economies.Thijs Ten Raa, Input–Output Economics: Theory and Applications: Featuring Asian Economies, World Scientific, 2009 Wassily Leontief (1906–1999) is credited with developing this type of analysis and earned the Nobel Prize in Economics for his development of this model.
Wikipédia
Counting quantification
A counting quantifier is a mathematical term for a quantifier of the form "there exists at least k elements that satisfy property X". In first-order logic with equality, counting quantifiers can be defined in terms of ordinary quantifiers, so in this context they are a notational shorthand. However, they are interesting in the context of logics such as two-variable logic with counting that restrict the number of variables in formulas. Also, generalized counting quantifiers that say "there exists infinitely many" are not expressible using a finite number of formulas in first-order logic.
